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Application of integral calculus
Application of matrices
Cartesian forms
Complex arithmetic using polar form
Confidence intervals for means
de Moivre's theorem
Factorisation of polynominals
Integration techniques
Mathematical induction
Modelling motion
Normal distribution
Probability distribution functions
Rates of change
Roots of complex numbers
Sample means
Systems of linear equations
The algebra of vectors in three dimensions
The complex plane (Argand plane)
Vector and Cartesian equations
Vector calculus
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22 Videos & Notes
QCE Maths teacher study guide
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Application of integral calculus
Application of matrices
Cartesian forms
Complex arithmetic using polar form
Confidence intervals for means
de Moivre's theorem
Factorisation of polynominals
Integration techniques
Mathematical induction
Modelling motion
Normal distribution
Probability distribution functions
Rates of change
Roots of complex numbers
Sample means
Systems of linear equations
The algebra of vectors in three dimensions
The complex plane (Argand plane)
Vector and Cartesian equations
Vector calculus
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QCE Maths teacher study guide
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Specialist Mathematics student QCE study guide
added by
gabrielle123
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Application of integral calculus
Application of matrices
Cartesian forms
Complex arithmetic using polar form
Confidence intervals for means
de Moivre's theorem
Factorisation of polynominals
Integration techniques
Mathematical induction
Modelling motion
Normal distribution
Probability distribution functions
Rates of change
Roots of complex numbers
Sample means
Systems of linear equations
The algebra of vectors in three dimensions
The complex plane (Argand plane)
Vector and Cartesian equations
Vector calculus
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Specialist Math student QCE study guide
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Standard deviation
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Normal distribution
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explore concepts of momentum, forces, resultant force, action and reaction
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Confidence Interval
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Confidence intervals for means
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understand the concept of an interval estimate for a parameter associated with a random variable
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Motion in a straight line
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Vector calculus
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Worked exmples
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Vector Equation of a Curve
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Vector and Cartesian equations
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how to use vector equation of a curve in two or three dimensions involving a parameter, and determine a ‘corresponding’ Cartesian equation in the twodimensional case.
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The set of complex numbers
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The complex plane (Argand plane)
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Introduction and examples
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An Introduction to vectors in 3 dimensions
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The algebra of vectors in three dimensions
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Introduction and examples
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System of Linear Equations
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Systems of linear equations
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How to solve a linear equation using a matrix
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Sample means
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Sample means
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the sample mean as a random variable whose value varies between samples where is a random variable with mean and the standard deviation
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Complex conjugate roots
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Roots of complex numbers
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consider complex conjugate roots for polynomials with real coefficients
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Chain Rule
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Rates of change
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How to use the chain rule when solving questions with rates of change.
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Forces
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Modelling motion
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examine momentum, force, resultant force, action and reaction
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Proof by Induction
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Mathematical induction
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Divisibilty tests
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Antidifferentiation and Integration techniques
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Integration techniques
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Past exam questions worked through.
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Factorising Polynomials over C
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Factorisation of polynominals
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Worked examples
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de Moivre's theorem
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de Moivre's theorem
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Demonstration of using de Moivre's theorem
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Confidence interval
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Confidence intervals for means
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Understand the concept of an interval estimate for a parameter associated with a random variable
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Cartesian form to polar form
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Complex arithmetic using polar form
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Worked examples and practice.
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Complex number to cartesian form
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Cartesian forms
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Worked example of a fraction with complex numbers
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